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Abstract

The authors consider a high-performance discrete Fourier transform (DFT)-modulated finite impulse response (FIR)filter bank with sharp transition width. The design of this filter bank is very expensive by the standard method, and hence thefrequency response masking (FRM) technique is developed so as to reduce the complexity in the design process.The relationship between the interpolator in the FRM structure and the channel number of the filter bank is established. Theauthors formulate the optimum design of a DFT-modulated filter bank with sharp transition band as a non-linear optimisationproblem with continuous inequality constraints. An effective approach is proposed to solve this optimisation problem. To illustrate the effectiveness of the proposed method, simulation examples are presented.

This paper proposes an optimal cosine modulated nonuniform linear phase finite impulse response (FIR) filterbank design. The frequency responses of all the analysis filters and the synthesis filters of the filter bank are ...

A necessary and sufficient condition for M-channel maximally decimated paraunitary FIRfilter banks is derived when the lengths of all the filters are the same and they are integer multiples of M. Based on the derived ...